[1] Ahmadi MH, Nazari MA, Sadeghzadeh M, Pourfayaz F, Ghazvini M, Ming T, et al. Thermodynamic and economic analysis of performance evaluation of all the thermal power plants: A review. Energy Sci Eng 2019; 7:30–65.
[2] Ahmadi MH, Banihashem SA, Ghazvini M, Sadeghzadeh M. Thermo-economic and exergy assessment and optimization of performance of a hydrogen production system by using geothermal energy. Energy Environ 2018; 29:1373–92.
[3] Ahmadi MH, Mohammadi O, Sadeghzadeh M, Pourfayaz F, Kumar R, Lorenzini G. Exergy and Economic Analysis of Solar Chimney in Iran Climate: Tehran, Semnan, and Bandar Abbas. Math Model Eng Probl 2020; 7:55–67.
[4] Ahmadi M, Sadaghiani M, Pourfayaz F, Ghazvini M, Mahian O, Mehrpooya M, et al. Energy and Exergy Analyses of a Solid Oxide Fuel Cell-Gas Turbine-Organic Rankine Cycle Power Plant with Liquefied Natural Gas as Heat Sink. Entropy 2018; 20:484.
[5] Mohammadi A, Ahmadi MH, Bidi M, Ghazvini M, Ming T. Exergy and economic analyses of replacing feedwater heaters in a Rankine cycle with parabolic trough collectors. Energy Reports 2018; 4:243–51.
[6] Assad MEH. Thermodynamic analysis of an irreversible MHD power plant. Int J Energy Res 2000; 24:865–75.
[7] Zhou S, Chen L, Sun F, Wu C. Cooling Load Density Optimization of an Irreversible Simple Brayton Refrigerator. Open Syst Inf Dyn 2002; 9:325–37.
[8] Nylund C, Assad MEH. Energy Optimization of Heat Engine with Infinite Heat Capacity Reservoirs 2013.
[9] Çengel YA, Boles MA. Thermodynamics: an engineering approach. McGraw-Hill; 2011.
[10] Novikov II. The efficiency of atomic power stations (a review). J Nucl Energy 1958;7:125–8.
[11] Curzon FL, Ahlborn B. Efficiency of a Carnot engine at maximum power output. Am J Phys 1975; 43:22–4.
[12] Ge Y, Chen L, Qin X, Xie Z. Exergy-based ecological performance of an irreversible Otto cycle with temperature-linear-relation variable specific heat of working fluid. Eur Phys J Plus 2017 1325 2017; 132:1–9.
[13] Vaudrey A, Lanzetta F, Feidt M. H. B. Reitlinger and the origins of the Efficiency at Maximum Power formula for Heat Engines. J Non-Equilibrium Thermodyn 2014; 39:199–203.
[14] Wu Z, Chen L, Ge Y, Sun F. Power, efficiency, ecological function and ecological coefficient of performance of an irreversible Dual-Miller cycle (DMC) with nonlinear variable specific heat ratio of working fluid. Eur Phys J Plus 2017 1325 2017; 132:1–17.
[15] Chen L, Ding Z, Zhou J, Wang W, Sun F. Thermodynamic performance optimization for an irreversible vacuum thermionic generator. Eur Phys J Plus 2017 1327 2017; 132:1–12.
[16] Yin Y, Chen L, Wu F. Optimal power and efficiency of quantum Stirling heat engines. Eur Phys J Plus 2017 1321 2017; 132:1–10.
[17] Xia S, Chen L, Sun F. Maximum cycle work output optimization for generalized radiative law Otto cycle engines. Eur Phys J Plus 2016 13111 2016; 131:1–14.
[18] Madadi V, Tavakoli T, Rahimi A. Estimation of heat loss from a cylindrical cavity receiver based on simultaneous energy and exergy analyses. J Non-Equilibrium Thermodyn 2015; 40:49–61.
[19] Angulo-Brown F. An ecological optimization criterion for finite-time heat engines. J Appl Phys 1991; 69:7465–9.
[20] Yan Z. Comment on “an ecological optimization criterion for finite-time heat engines” [J. Appl. Phys. 69, 7465, (1991)]. J Appl Phys 1993; 73:3583.
[21] Açikkalp E. Methods used for evaluation of actual power generating thermal cycles and comparing them. Int J Electr Power Energy Syst 2015; 69:85–9.
[22] Açikkalp E. Exergetic sustainability evaluation of irreversible Carnot refrigerator. Phys A Stat Mech Its Appl 2015; 436:311–20.
[23] Özel G, Ackkalp E, Savas AF, Yamk H. Novel thermoenvironmental evaluation criteria and comparing them for an actual heat engine. Energy Convers Manag 2015; 106:1118–23.
[24] Özel G, Açlkkalp E, Savaş AF, Yamlk H. Comparative Analysis of Thermoeconomic Evaluation Criteria for an Actual Heat Engine. J Non-Equilibrium Thermodyn 2016; 41:225–35.
[25] J. Chen. The maximum power output and maximum efficiency of an irreversible Carnot heat engine. J Phys D Appl Phys 1994; 27:1144–9.
[26] S Ozkaynak SG and HY. Finite-time thermodynamic analysis of a radiative heat engine with internal irreversibility. J Phys D Appl Phys 1994; 27:1139–43.
[27] C. Cheng and C. Chen. The ecological optimization of an irreversible Carnot heat-engine. J Phys D Appl Phys 1997; 30:1602–9.
[28] Xia D, Chen L, Sun F, Wu C. Universal ecological performance for endo-reversible heat engine cycles. Int J Ambient Energy 2006; 27:15–20.
[29] Chen L, Zhou J, Sun F, Wu C. Ecological optimization for generalized irreversible Carnot engines. Appl Energy 2004; 77:327–38.
[30] Zhu X, Chen L, Sun F, Wu C. Exergy-based ecological optimization for a generalized irreversible Carnot refrigerator. J Energy Inst 2006; 79:42–6.
[31] Ibrahim DM, Klein SA, Mitchell JW. Optimum heat power cycles for specified boundary conditions. J Eng Gas Turbines Power 1991; 113:514–21.
[32] De Vos A. Endoreversible economics. Energy Convers Manag 1997; 38:311–7.
[33] Sahin B, Kodal A. Finite time thermoeconomic optimization for endoreversible refrigerators and heat pumps. Energy Convers Manag 1999; 40:951–60.
[34] Sadatsakkak SA, Ahmadi MH, Ahmadi MA. Thermodynamic and thermo-economic analysis and optimization of an irreversible regenerative closed Brayton cycle. Energy Convers Manag 2015; 94:124–9.
[35] Ahmadi MH, Ahmadi MA, Bayat R, Ashouri M, Feidt M. Thermo-economic optimization of Stirling heat pump by using non-dominated sorting genetic algorithm. Energy Convers Manag 2015; 91:315–22.
[36] Ahmadi MH, Ahmadi MA, Mehrpooya M, Hosseinzade H, Feidt M. Thermodynamic and thermo-economic analysis and optimization of performance of irreversible four-temperature-level absorption refrigeration. Energy Convers Manag 2014; 88:1051–9.
[37] Ahmadi MH, Sayyaadi H, Mohammadi AH, Barranco-Jimenez MA. Thermo-economic multi-objective optimization of solar dish-Stirling engine by implementing evolutionary algorithm. Energy Convers Manag 2013; 73:370–80.
[38] Barranco-Jiménez MA, Sánchez-Salas N. Effect of combined heat transfer on the thermoeconomic performance of an irreversible solar-driven heat engine at maximum ecological conditions. Vol. 59. 2013.
[39] Chen L, Sun F, Wu C. Thermo-economics for endoreversible heat-engines. Appl Energy 2005; 81:388–96.
[40] Chen L, Xiaoqin Z, Sun F, Wu C. Exergy-based ecological optimization for a generalized irreversible Carnot heat-pump. Appl Energy 2007; 84:78–88.
[41] Chen L, Zhang W, Sun F. Power, efficiency, entropy-generation rate and ecological optimization for a class of generalized irreversible universal heat-engine cycles. Appl Energy 2007; 84:512–25.
[42] Ust Y, Sahin B, Sogut OS. Performance analysis and optimization of an irreversible dual-cycle based on an ecological coefficient of performance criterion. Appl Energy 2005;82:23–39.
[43] Ust Y, Sahin B. Performance optimization of irreversible refrigerators based on a new thermo-ecological criterion. Int J Refrig 2007; 30:527–34.
[44] Ust Y, Sahin B, Kodal A, Akcay IH. Ecological coefficient of performance analysis and optimization of an irreversible regenerative-Brayton heat engine. Appl Energy 2006; 83:558–72.
[45] Ust Y, Akkaya A V., Safa A. Analysis of a vapour compression refrigeration system via exergetic performance coefficient criterion. J Energy Inst 2011; 84:66–72.
[46] Akkaya AV, Sahin B, Huseyin Erdem H. An analysis of SOFC/GT CHP system based on exergetic performance criteria. Int J Hydrogen Energy 2008; 33:2566–77.
[47] Mironova VA, Tsirlin AM, Kazakov VA, Berry RS. Finite-time thermodynamics: Exergy and optimization of time-constrained processes. J Appl Phys 1994; 76:629–36.
[48] Andresen B, Rubin MH, Berry RS. Availability for finite-time processes. General theory and a model. J Phys Chem 1983; 87:2704–13.
[49] Blecic I, Cecchini A, Trunfio GA. A decision support tool coupling a causal model and a multi-objective genetic algorithm. Appl Intell 2007; 26:125–37.
[50] Ombuki B, Ross BJ, Hanshar F. Multi-objective genetic algorithms for vehicle routing problem with time windows. Appl Intell 2006; 24:17–30.
[51] Özyer T, Zhang M, Alhajj R. Integrating multi-objective genetic algorithm based clustering and data partitioning for skyline computation. Appl Intell 2011; 35:110–22.
[52] Van Veldhuizen DA, Lamont GB. Multiobjective evolutionary algorithms: analyzing the state-of-the-art. Evol Comput 2000; 8:125–47.
[53] Ahmadi MH, Hosseinzade H, Sayyaadi H, Mohammadi AH, Kimiaghalam F. Application of the multi-objective optimization method for designing a powered Stirling heat engine: Design with maximized power, thermal efficiency and minimized pressure loss. Renew Energy 2013; 60:313–22.
[54] Ahmadi MH, Dehghani S, Mohammadi AH, Feidt M, Barranco-Jimenez MA. Optimal design of a solar driven heat engine based on thermal and thermo-economic criteria. Energy Convers Manag 2013; 75:635–42.
[55] Ahmadi MH, Sayyaadi H, Dehghani S, Hosseinzade H. Designing a solar powered Stirling heat engine based on multiple criteria: Maximized thermal efficiency and power. Energy Convers Manag 2013; 75:282–91.
[56] Ahmadi MH, Ahmadi MA, Mohammadi AH, Mehrpooya M, Feidt M. Thermodynamic optimization of Stirling heat pump based on multiple criteria. Energy Convers Manag 2014; 80:319–28.
[57] Ahmadi MH, Ahmadi MA, Mohammadi AH, Feidt M, Pourkiaei SM. Multi-objective optimization of an irreversible Stirling cryogenic refrigerator cycle. Energy Convers Manag 2014; 82:351–60.
[58] Ahmadi MH, Mohammadi AH, Dehghani S. Evaluation of the maximized power of a regenerative endoreversible Stirling cycle using the thermodynamic analysis. Energy Convers Manag 2013; 76:561–70.